Publication date
July 2009
DOI Publisher
Wiley Journal
Proceedings of the London Mathematical Society Language
EnglishAbstract
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/135498/1/plms0100.pd
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/135498/1/plms0100.pd
We classify the group of birational automorphisms of Hilbert schemes of points on algebraic K3 surfa...
AbstractSemiprime, noetherian, connected graded k-algebras R of quadratic growth are described in te...
This paper is a written version of my lecture \Rings and varieties" at the Kinosaki algebraic geomet...
Let A=k+A_1+A_2.... be a connected graded, noetherian k-algebra that is generated in degree one over...
Let A=k+A_1+A_2.... be a connected graded, noetherian k-algebra that is generated in degree one over...
AbstractIn an earlier paper [D.S. Keeler, D. Rogalski, J.T. Stafford, Naïve noncommutative blowing u...
AbstractWe study a class of noncommutative surfaces, and their higher dimensional analogs, which com...
AbstractLet X be a projective surface, let σ∈Aut(X), and let L be a σ-ample invertible sheaf on X. W...
Let R be a graded noetherian domain. If the graded quotient ring of R is of the form K[z, z^{-1}; ...
Let R be a graded noetherian domain. If the graded quotient ring of R is of the form K[z, z^{-1}; ...
AbstractWe study a class of noncommutative surfaces, and their higher dimensional analogs, which com...
We study a class of noncommutative surfaces, and their higher dimensional analogues, which come from...
Abstract. We construct an interesting family of connected graded domains of GK-dimension 4, and show...
Let k be an algebraically closed field, and let R be a finitely generated, connected graded k -algeb...
AbstractWe study noetherian graded idealizer rings which have very different behavior on the right a...
We classify the group of birational automorphisms of Hilbert schemes of points on algebraic K3 surfa...
AbstractSemiprime, noetherian, connected graded k-algebras R of quadratic growth are described in te...
This paper is a written version of my lecture \Rings and varieties" at the Kinosaki algebraic geomet...
Let A=k+A_1+A_2.... be a connected graded, noetherian k-algebra that is generated in degree one over...
Let A=k+A_1+A_2.... be a connected graded, noetherian k-algebra that is generated in degree one over...
AbstractIn an earlier paper [D.S. Keeler, D. Rogalski, J.T. Stafford, Naïve noncommutative blowing u...
AbstractWe study a class of noncommutative surfaces, and their higher dimensional analogs, which com...
AbstractLet X be a projective surface, let σ∈Aut(X), and let L be a σ-ample invertible sheaf on X. W...
Let R be a graded noetherian domain. If the graded quotient ring of R is of the form K[z, z^{-1}; ...
Let R be a graded noetherian domain. If the graded quotient ring of R is of the form K[z, z^{-1}; ...
AbstractWe study a class of noncommutative surfaces, and their higher dimensional analogs, which com...
We study a class of noncommutative surfaces, and their higher dimensional analogues, which come from...
Abstract. We construct an interesting family of connected graded domains of GK-dimension 4, and show...
Let k be an algebraically closed field, and let R be a finitely generated, connected graded k -algeb...
AbstractWe study noetherian graded idealizer rings which have very different behavior on the right a...
We classify the group of birational automorphisms of Hilbert schemes of points on algebraic K3 surfa...
AbstractSemiprime, noetherian, connected graded k-algebras R of quadratic growth are described in te...
This paper is a written version of my lecture \Rings and varieties" at the Kinosaki algebraic geomet...
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